Aims and Scope

 

The aim of this conference is to stimulate researchers from all fields of science to collaborate and present new results and applications in mathematical inequalities. Using the Mathematical Subject Classification index, topic areas will include, but are not restricted to, the following:

 

11Dxx 11D75 Diophantine inequalities [See also 11J25], 11Jxx 11J25 Diophantine inequalities [See also 11D75]. 15-xx 15A39 Linear inequalities,  15A42 Inequalities involving eigenvalues and eigenvectors,  15A45 Miscellaneous inequalities involving matrices. 26-xx 26Dxx Inequalities {For maximal function inequalities, see 42B25; for functional inequalities, see 39B72; for probabilistic inequalities, see 60E15}, 26D05 Inequalities for trigonometric functions and polynomials,  26D07 Inequalities involving other types of functions,  26D10 Inequalities involving derivatives and differential and integral operators,  26D15 Inequalities for sums, series and integrals, 26D20 Other analytical inequalities,  26Exx 26E60 Means   30Axx 30A10 Inequalities in the complex domain,  32Axx 32A22 Nevanlinna theory (local); growth estimates; other inequalities {For geometric theory, see 32H25, 32B0},  34Axx 34A40 Differential inequalities [See also 26D20],  35Jxx 35J85 Unilateral problems and variational inequalities for elliptic PDE [See also 35R35, 49J40],  35Kxx 35K85 Unilateral problems and variational inequalities for parabolic PDE [See also 35R35, 49J40],  35Lxx 35L85 Unilateral problems; variational inequalities for hyperbolic PDE [See also 35R35, 49J40],  35Rxx 35R45 Partial differential inequalities,

39-xx 39Bxx Functional equations and inequalities [See also 30D05],  39B62 Functional inequalities, including subadditivity, convexity, etc. [See also 26A51, 26B25, 26Dxx] ,  39B72 Systems of functional equations and inequalities 41-xx 41A17 Inequalities in approximation (Bernstein, Jackson, Nikol\cprime ski\u\i-type inequalities) 42Axx 42A05 Trigonometric polynomials, inequalities, extremal problems,  47-xx 47Jxx Equations and inequalities involving nonlinear operators [See also 46Txx] {For global and geometric aspects, see 58-xx},  47Axx 47A30 Norms (inequalities, more than one norm, etc.) 47A50 Equations and inequalities involving linear operators, with vector unknowns 47A63 Operator inequalities,  47Jxx: Equations and inequalities involving nonlinear operators [See also 46Txx] {For global and geometric aspects, see 58-xx}, 47J20 Variational and other types of inequalities involving nonlinear operators (general),  49Jxx 49J40 Variational methods including variational inequalities [See also 47J20],  51Mxx 51M16 Inequalities and extremum problems {For convex problems, see 52A40},  52Axx 52A40 Inequalities and extremum problems 54Axx 54A25 Cardinality properties (cardinal functions and inequalities, discrete subsets) [See also 03Exx] {For ultrafilters, see 54D80},  58Exx 58E35 Variational inequalities (global problems) 60Exx 60E15 Inequalities; stochastic orderings.